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基于高频数据沪深300股指期货量价关系研究 被引量:6

The Price-Volume Relation of the CSI 300 Stock Index Futures: Evidences from High Frequency Data
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摘要 在混合分布假说理论的基础上,根据Jone等(1994)的研究成果将成交量划分为成交次数和平均交易头寸,并考虑已实现波动率的跳跃和非对称性特征,构造了量价关系的基础模型、连续和跳跃波动量价关系模型及量价关系非对称模型,并利用沪深300股指期货高频数据分别对各模型进行实证分析。研究发现沪深300股指期货成交量与价格波动之间表现明显的正相关关系,成交量、成交次数及平均交易头寸对连续和跳跃波动都有明显的正向影响,下偏已实现半方差较上偏已实现半方差包含更多的市场波动信息,平均交易头寸作为量价关系背后的主要驱动因子,可以更好地解释市场波动。 Building on the Mixture Distribution Hypothesis, this paper separates the trading volume into number of trades and average trade size in line with Jone, et al. (1994), constructs the basic volume-price relation model, the volume-price relation model with continuous and jump volatility, and the asymmetric model on the volume-price relation to account for the realized volatility and the asymmetric features, and uses high frequency data of the CSI 300 stock index futures to empirically validate these models. The findings show that there exists a significant positive correlation between the trading volumes of the CSI 300 stock index futures and the price volatility; the trading volume, the number of trades and the average trade size all have a positive effect on the continuous and the jump volatilities; the downside realized semi-variance includes more information on volatility than does the upside realized semi-variance; and the average trade size, introduced as the primary driving factor behind the volume-price relation, can better explain the volatility on the market.
出处 《湖南大学学报(社会科学版)》 CSSCI 北大核心 2013年第2期48-54,共7页 Journal of Hunan University(Social Sciences)
基金 教育部创新团队项目(IRT0916) 中国国家自然科学创新研究群体资助(71221001)
关键词 高频数据 量价关系 成交次数 平均交易头寸 high frequency data price-volume relation number of trades average trade size
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参考文献32

  • 1Crouch, R. L. The Volume of Transactions and Price Changeson the New York Stock Exchange[J]. Journal of Financial An-alysts, 1970,(26):104~109.
  • 2Karpoff, Jonathan M. The relation between Price Changes andTrading Volume: A Survey[J]. Journal of Financial and Quan-titative analysis, 1987,(1): 109—126.
  • 3Gallant, A. R.,Rossi, P. E.,Tauchen, G. Stock prices andvolume[J], Review of Financial Studies* 1992,( 5): 199 —242.
  • 4陈怡玲,宋逢明.中国股市价格变动与交易量关系的实证研究[J].管理科学学报,2000,3(2):62-68. 被引量:117
  • 5Clark P K. A Subordinated Stochastic Process Model with Fi-nite Variance for Speculative Price[J]. Journal of Economet-ric, 1973, Cl): 135-155.
  • 6Copland T E. A Model of Asset Trading under the Assumptionof Sequential Information Arrival [J]. Journal of Finance,1976,(9): 1149-1168.
  • 7Harris M.,Raviv A. Difference of Opinion Make a Horse Race[J]. Review of Financial Studies, 1993,(6): 473 — 506.
  • 8Wang J. A Model of Competitive Stock Trading Volume[J].Journal of Political Economy, 1994 , (1) : 127 — 168.
  • 9Kyle, A. S. Continuous auctions and insider trading[j]. Jour-nal of Econometrica, 1985 , (53) : 863 — 894.
  • 10Jones C.,Kaul G.,Lipson, M. Transactions,volume andvolatility[J], Review of Financial Studies, 1994,( 7 ): 631 —651.

二级参考文献76

  • 1Koenker, R., and G. Bassett, Regression Quantile[J]. Econometrica, 1978, 46:33 - 50.
  • 2Gallant, A. R., P. E. Rossi, and G. Tauchen, Stock Prices and Volume[J]. Review of Financial Studies, 1992, 5:199-242.
  • 3Hiemstra, C. and J. D. Jones, Testing for Linear and Nonlinear Granger Causality in the Stock Price-Volume Relation[J]. Journal of Finance, 1994, 49(5) : 1639 - 1664.
  • 4Foster, F. D. and Viswanathan, S. (1993) Variations in trading volume, return volatility and trading costs: evidence on recent price formation models [ J ]. Journal of Finance,48,187 - 211.
  • 5Anderson T. G., Return volatility and trading volume: an information flow interpretation volatility[J]. Journal of Finance, 1996, 50:169- 204.
  • 6Karpoff, J. M., 1987, The Relation between Price Changes and Trading Volume: A Survey[J]. Journal of Financial and Quantitative Analysis, 22(1) :109 - 126.
  • 7Chordia, T. and B. Swaminathan, Trading Volume and Cross-Autocorrelations in Stock Returns[ J]. Journal of Finance, 2000, 55: 913 - 935.
  • 8Copeland, T. E., 1976, A Model of Asset Trading Under the Assumption of Sequential Information Arrival[J]. Journal of Finance, 31, 1149- 1168.
  • 9Epps, T. and M. L. Epps, The Stochastic Dependence of Security Price Changes and Transaction Volumes: Implications for the Mixture-of- distributions Hypothesis[J]. Econometrica, 1976, 44(2) :305 - 321.
  • 10Koenker, R. and K. F. Halleck, 2001, Quantile Regression [ J ]. Journal of Economic Perspectives, 15(4):143- 156.

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